Principal parts of line bundles on toric varieties
Principle bundles admitting a rational section (Erratum).
Problème de la stabilité structurelle des champs de vecteurs holomorphes sur certaines surfaces algébriques
Products in K-theory and Intersecting Algebraic Cycles.
Projective bundles on a complex torus.
Projective images of Kummer surfaces.
Projective manifolds whose tangent bundles are numerically effective.
Projective normality of abelian varieties with a line bundle of type
Sia una varietà abeliana e un fibrato in rette ampio di tipo su ; sia l'applicazione associata a . In questo lavoro si dimostra il seguente fatto: se per qualsiasi , non è mai normalmente generato (quindi, se è un embedding, non è proiettivamente normale); negli altri casi invece è normalmente generato per generico nello spazio dei moduli delle varietà abeliane polarizzate di tipo .
Projective Stability of Ruled Surfaces.
Projective surfaces with k-very ample line bundles of genus ... 3k + 1.
Pullbacks of the Horrocks-Mumford bundle.
Qregularity and tensor products of vector bundles on smooth quadric hypersurfaces.
Quantization of Drinfeld Zastava in type
Drinfeld Zastava is a certain closure of the moduli space of maps from the projective line to the Kashiwara flag scheme of the affine Lie algebra . We introduce an affine, reduced, irreducible, normal quiver variety which maps to the Zastava space bijectively at the level of complex points. The natural Poisson structure on the Zastava space can be described on in terms of Hamiltonian reduction of a certain Poisson subvariety of the dual space of a (nonsemisimple) Lie algebra. The quantum Hamiltonian...
Quasi-isometric vector bundles and bounded factorization of holomorphic matrices
We give a sufficient condition for a hermitian holomorphic vector bundle over the disk to be quasi-isometric to the trivial bundle. One consequence is a version of Cartan's lemma on the factorization of matrices with uniform bounds.
Rang maximal pour Tpn.
Rank 2 Stable Vector Bundles on IP3 (...) with Chern Classes c1 = -1, c2 = 4.
Rank 2 vector bundles on P4 with c1 odd and contact curves.
Rank two vector bundles over regular elliptic surfaces.
Rank-2 Vector Bundles on a Ruled Surface. I.
Rank-2 Vector Bundles on a Ruled Surface II.